Marcel Grossmann

E646019

Marcel Grossmann was a Swiss mathematician and close collaborator of Albert Einstein whose expertise in differential geometry was crucial in formulating the general theory of relativity.

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Label Occurrences
Marcel Grossmann canonical 1

How this entity was disambiguated

Statements (47)

Predicate Object
instanceOf human ⓘ
mathematician ⓘ
causeOfDeath illness ⓘ
collaborator Albert Einstein ⓘ
countryOfBirth Austria-Hungary ⓘ
countryOfCitizenship Switzerland ⓘ
dateOfBirth 1878-04-09 ⓘ
dateOfDeath 1936-09-07 ⓘ
describedBySource biographies of Albert Einstein ⓘ
historical studies of general relativity ⓘ
educatedAt ETH Zürich ⓘ
linked to: ETH Zurich
employer ETH Zürich ⓘ
linked to: ETH Zurich
ethnicGroup Swiss ⓘ
familyName Grossmann ⓘ
linked to: Großmann
fieldOfWork differential geometry ⓘ
mathematics ⓘ
projective geometry ⓘ
tensor calculus ⓘ
givenName Marcel ⓘ
hasAcademicRank professor ⓘ
hasHonor Marcel Grossmann Awards ⓘ
Marcel Grossmann Meeting on General Relativity ⓘ
hasReligion Jewish background ⓘ
influenced Albert Einstein ⓘ
influencedBy contemporary developments in differential geometry ⓘ
inspired later work in mathematical relativity ⓘ
knownFor applying differential geometry to physics ⓘ
collaboration with Albert Einstein on general relativity ⓘ
helping formulate the field equations of general relativity ⓘ
languageSpokenWrittenOrSigned German ⓘ
memberOf ETH Zürich faculty ⓘ
nativeLanguage German ⓘ
notableStudent Albert Einstein ⓘ
other students at ETH Zürich ⓘ
notableWork co-development of the Einstein–Grossmann "Entwurf" theory ⓘ
contributions to the mathematical formulation of general relativity ⓘ
introduction of tensor calculus to Albert Einstein ⓘ
occupation mathematician ⓘ
university professor ⓘ
partOf history of general relativity ⓘ
placeOfBirth Budapest ⓘ
placeOfDeath Zürich ⓘ
linked to: Zurich
residence Switzerland ⓘ
Zürich ⓘ
linked to: Zurich
sexOrGender male ⓘ
studentOf ETH Zürich professors of mathematics ⓘ
workLocation Zürich ⓘ
linked to: Zurich

How these facts were elicited

Referenced by (1)

Full triples — surface form annotated when it differs from this entity's canonical label.